Two ovals are similar.
The smaller oval has a diameter of 7.5 and the larger oval has a diameter of 22.5.
The smaller oval has an area of 11.7cm2.
Calculate the area of the larger oval
By "oval," I'm assuming that you might mean "ellipse"
The area of an ellipse is given by pi* a * b where a and b are the lengths of the semi-major and semi-minor axis
Since the ovals are similar in all respects and the diameter of the larger one to the diameter of the smaller one is 22.5/7.5 = 3 / 1 ....then the dimensions of the larger are 3 times as much as the smaller
Then....the area will be 9 times as great because the lengths of both the semi-major and semi-minor axis will be 3 times as great....so the area of the larger = 9 * 11.7 = 105.3 cm^2